To find the height of the flagpole, you can use the concept of similar triangles. The ratio of the height of the flagpole to the length of its shadow should equal the ratio of the height of the meter stick (1 meter) to its shadow (1.4 meters). Therefore, the height of the flagpole can be calculated as follows:
[ \text{Height of flagpole} = \frac{7.7 , \text{m}}{1.4 , \text{m}} \times 1 , \text{m} \approx 5.5 , \text{m}. ]
Thus, the flagpole is approximately 5.5 meters tall.
84 feet tall
Measure the tree with the meter stick.
36.0 feet
3 yards in height
1- a meter stick is like a giant ruler (it measures i meter)
84 feet tall
Measure the tree with the meter stick.
A stick is 6/4.5 = 4/3 times its shadow. So the tree is 4/3*25 = 33.3... feet or 33 ft 4 inches tall.
36.0 feet
3 yards in height
You can use a sundial, which is a device that uses the position of the sun's shadow to tell time. By placing a stick or pointer on the sundial, the shadow it casts can indicate the time based on markings on the sundial's face.
The tree is 36.0 feet tall using the tangent ratio.
No. A stick is a stick and a meter is a unit of length.
A meter stick typically measures one meter in length.
A standard meter stick is one meter long, so there are one meter in a meter stick.
There is just one meter in a meter stick.
A meter stick is a stick that, when rolled along the ground, click's every meter